What is the distance between (4,−3π8) and (7,3π4)? Trigonometry The Polar System Polar Coordinates 1 Answer Anjali G Nov 7, 2016 d=√81π+5768 d≈3.6022 units Explanation: (4,−3π8) and (7,3π4) (4,−3π8) and (7,6π8) Distance formula: d=√(y2−y1)2+(x2−x1)2 d=√[(6π8)−(−3π8)]2+[7−4]2 d=√81π64+9 d=√81π+57664 d=√81π+5768 d≈3.6022 units Answer link Related questions What are Polar Coordinates? How do you find the polar coordinates of the point? What is the difference between a rectangular coordinate system and a polar coordinate system? How do you graph polar coordinates? What careers use polar coordinates? How do you plot the point A(5,−255∘) and the point B(3,60∘)? What does a polar coordinate system look like? How do you find the distance between 2 polar coordinates? For the given point A(−4,π4), how do you list three different pairs of polar... How do you find the rectangular form of (4,−π2)? See all questions in Polar Coordinates Impact of this question 1597 views around the world You can reuse this answer Creative Commons License